New cases of integrable systems with dissipation on the tangent bundles of multi-dimensional manifolds

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doi:10.31857/S086956520003039-5

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New cases of integrable systems with dissipation on the tangent bundles of multi-dimensional manifolds

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New cases of integrable systems with dissipation on the tangent bundles of multi-dimensional manifolds

PII

S086956520003039-5-1

DOI

10.31857/S086956520003039-5

Publication type

Article

Status

Published

Authors

Affiliation:
Address: ,

Journal name

Doklady Akademii nauk

Edition

Volume 482 Issue 5

Pages

527-533

Abstract

Keywords

Acknowledgment

Работа выполнена при финансовой поддержке Российского фонда фундаментальных исследований (грант 15-01-00848-а).

Received

12.11.2018

Publication date

12.11.2018

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GOST	New cases of integrable systems with dissipation on the tangent bundles of multi-dimensional manifolds // Doklady Akademii nauk – 2018. – V. 482. – Issue 5 C. 527-533 [Electronic resource]. URL: http://ras.jes.su/dan/s086956520003039-5-1-en (circulation date: 26.04.2024). DOI: 10.31857/S086956520003039-5
MLA	, "New cases of integrable systems with dissipation on the tangent bundles of multi-dimensional manifolds." Doklady Akademii nauk 482.5 (2018):527-533. DOI: 10.31857/S086956520003039-5
APA	(2018). New cases of integrable systems with dissipation on the tangent bundles of multi-dimensional manifolds. Doklady Akademii nauk 482(5), pp.527-533 DOI: 10.31857/S086956520003039-5

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1. Shamolin M.V. Novyj sluchaj integriruemosti v dinamike mnogo-mernogo tverdogo tela v nekonservativnom pole // Doklady RAN. 2013. T. 453. № 1. S. 46–49.

2. Shamolin M.V. Novyj sluchaj integriruemosti v dinamike mnogo-mernogo tverdogo tela v nekonservativnom pole pri uchete linej-nogo dempfirovaniya // Doklady RAN. 2014. T. 457. № 5. S. 542–545.

3. Shamolin M.V. Novye sluchai integriruemykh sistem s dissipatsiej na kasatel'nom rassloenii dvumernogo mnogoobraziya // Doklady RAN. 2017. T. 475. № 5. S. 519–523.

4. Shamolin M.V. Novye sluchai integriruemykh sistem s dissipatsiej na kasatel'nom rassloenii trekhmernogo mnogoobraziya // Doklady RAN. 2017. T. 477. № 2. S. 168–172.

5. Shamolin M.V. Novye sluchai integriruemykh sistem s dissipatsiej na kasatel'nom rassloenii chetyrekhmernogo mnogoobraziya // Do-klady RAN. 2018. T. 479. № 3. S. 270–276.

6. Kozlov V.V. Integriruemost' i neintegriruemost' v gamil'tono-voj mekhanike // UMN. 1983. T. 38. № 1. S. 3–67.

7. Dubrovin B.A., Novikov S.P., Fomenko A.T. Sovremennaya geomet-riya. – M.: Nauka, 1979.

8. Dubrovin B.A., Novikov S.P. O skobkakh Puassona gidrodinamiche-skogo tipa // DAN SSSR. 1984. T. 219. № 2. S. 228–237.

9. Shabat B.V. Vvedenie v kompleksnyj analiz. M.: Nauka, 1987.

10. Shamolin M.V. Integriruemost' po Yakobi v zadache o dvizhenii chetyrekhmernogo tverdogo tela v soprotivlyayuschejsya srede // Do-klady RAN. 2000. T. 375. № 3. S. 343–346.